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*E-mail: [email protected]. ... We present the first example of multichromophoric systems in which emissive triplet states are generated via...
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Generation of Phosphorescent Triplet States via Photoinduced Electron Transfer: Energy and Electron Transfer Dynamics in Pt Porphyrin−Rhodamine B Dyads Tomoyasu Mani,† Dariusz M. Niedzwiedzki,‡ and Sergei A. Vinogradov*,† †

Department of Biochemistry and Biophysics, University of Pennsylvania, Philadelphia, Pennsylvania 19104, United States Photosynthetic Antenna Research Center (PARC), Washington University, Saint Louis, Missouri 63130, United States



S Supporting Information *

ABSTRACT: Control over generation and dynamics of excited electronic states is fundamental to their utilization in all areas of technology. We present the first example of multichromophoric systems in which emissive triplet states are generated via a pathway involving photoinduced electron transfer (ET), as opposed to local intrachromophoric processes. In model dyads, PtP−Phn−pRhB+ (1−3, n = 1−3), comprising platinum(II) meso-tetraarylporphyrin (PtP) and Rhodamine B piperazine derivative (pRhB+), linked by oligo-p-phenylene bridges (Phn), upon selective excitation of pRhB+ at a frequency below that of the lowest allowed transition of PtP, room-temperature T1→S0 phosphorescence of PtP was observed. The pathway leading to the emissive PtP triplet state includes excitation of pRhB+, ET with formation of the singlet radical pair, intersystem crossing within that pair, and subsequent radical recombination. Because of the close proximity of the triplet energy levels of PtP and pRhB+, reversible triplet−triplet (TT) energy transfer between these states was observed in dyads 1 and 2. As a result, the phosphorescence of PtP was extended in time by the long decay of the pRhB+ triplet. Observation of ET and TT in the same series of molecules enabled direct comparison of the distance attenuation factors β between these two closely related processes.



photon absorbing antenna chromophores.12−14 These molecules appeared very useful as probes in two-photon phosphorescence lifetime microscopy (2PLM) of oxygen.14−16 One studied system comprised Pt(II) tetrabenzoporphyrin (PtTBP)−Rhodamime B (RhB+) dyad.13 Upon excitation of RhB+, fast energy transfer from the RhB+ singlet state (S1RhB+) onto PtTBP and subsequent intersystem crossing (ISC) yielded local PtTBP triplet (T1PtTBP), which was depopulated via efficient T1 PtTBP→RhB+ electron transfer (ET), followed by nonradiative recovery of the ground-state species. (Note that Rhodamine B is a cation, and therefore its one-electron reduction leads to the neutral radical.) Analyzing energy and electron flow in antenna (A)−triplet core (C) dyads, we reasoned that if a radical pair state (RP) would have its energy higher than the emissive local triplet state of the core emitter (CT1), and the corresponding singlet state of the core (CS1) would lie above the initially excited singlet state of the antenna (AS1), one likely evolution pathway for the system would be: (1) the ET between the antenna and the core, (2) formation of the singlet radical pair (RPS), (3) intersystem crossing (RP-ISC) with formation of the triplet RPT, and (4) subsequent decay of RPT into CT1 and AS0 (Figure 1). Alternatively,

INTRODUCTION Control over emissivity and dynamics of excited states of molecules is central to practical utilization of these states in all areas of technology and medicine. We are particularly interested in triplet electronic spin states, whose applications encompass medical photodynamic therapy,1,2 energy up-conversion by triplet−triplet annihilation,3,4 organic light-emitting devices (OLED),5,6 and biological imaging of oxygen.7,8 In imaging applications, such as oxygen imaging by phosphorescence lifetime,9 the ability to impose control over spatial localization of triplet states of probe molecules, for example, by way of applying external optical or magnetic fields, may lead to new ways to integrate diffuse phosphorescence lifetime imaging10,11 with other imaging modalities, thereby enhancing informational content and improving spatial imaging resolution. Similarly, in photodymanic therapy, controlling formation of dark triplet states for generation of singlet oxygen would be invaluable for confining the photodynamic action selectively to the diseased tissue, while reducing undesirable collateral damage. In view of these applications, molecules with intricate energy and electron transfer pathways, providing opportunities for controlling rates and yields of formation of triplet states, are of considerable interest. Recently, we described molecular systems, in which emissive triplet states of Pt(II) porphyrins were populated via a route including Förster-type energy transfer from appended multi© 2012 American Chemical Society

Received: February 9, 2012 Revised: March 7, 2012 Published: March 8, 2012 3598

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( T1 RhB and T1 PtP), which is manifested by delayed phosphorescence of PtP, presumably mediated by the triplet−triplet (TT) energy transfer. Although observation of dark triplet states via coupled emissive triplet states has been previously reported,43−46 in our case the presence of both ET and TT in the same series of bichromophoric molecules makes it possible to directly compare distance attenuation factors β between these two closely related processes.



EXPERIMENTAL METHODS General Information. All solvents and reagents were obtained from standard commercial sources and used as received. Selecto silica gel (Fisher Scientific, particle size 32− 63 μm) was used for column chromatography. 1H NMR spectra were recorded on a Varian Unity 400 MHz spectrometer. Mass spectra were obtained on a MALDI-TOF MS Microflex LRF instrument (Bruker Daltonics), using α-cyano-4-hydroxycinnamic acid as a matrix. All of the photophysical and electrochemical measurements were performed in anhydrous benzonitrile at 22 °C, unless otherwise noted. Optical Measurements. UV−vis absorption spectra were recorded on a Perkin-Elmer Lambda 35 UV−vis spectrophotometer. Steady-state and time-resolved phosphorescence measurements were performed on a FS900 spectrofluorometer (Edinburgh Instruments, UK), equipped with R2658P PMT (Hamamatsu). Time-resolved phosphorescence measurements were performed using either the FS900 instrument with a xenon flash lamp as the excitation source or an in-house constructed time-domain phosphorometer. FS900 allows measurements of emission decays with time constants >20 μs due to its rather long IRF. The custom-built instrument is based on a multichannel data acquisition board (USB-6251, National Instruments), operating at software-selectable digitization frequencies of up to 1.25 MHz. The excitation sources in sample are white LEDs (1W Lumiled, Phillips, 3 μs to up to 100 ms. The software for the instrument is written in C/C++ (Qt, Nokia). Time-resolved fluorescence measurements were performed by the time-correlated single photon counting method (TCSPC). The TCSPC system consisted of a picosecond diode laser (PicoQuant LDH-C-400, λmax = 408 nm, fwhm ≈ 100 ps, 40 MHz rep. rate), multichannel-plate PMT (Hamamatsu R2809U), and a TCSPC board (Becker & Hickl, SPC-730). Quartz fluorometric cells (1 cm optical path length) were used in all optical experiments. The samples were deoxygenated by Ar bubbling or by applying four pump−freeze−thaw cycles. Quantum yields were measured against fluorescence of Rhodamine 6G in EtOH (Φfl = 0.94),47 using rigorously deoxygenated solutions. Time-resolved emission spectra, obtained using the FS900 instrument, were linearly decomposed into sums of their principal components, that is, fluorescence of RhB+ and phosphorescence of PtP, to obtain the quantum yields of these emission types individually. Global fitting was performed using OriginPro 8.5 (OriginLab, MA) and MATLAB R2009a (MathWorks, MA).

Figure 1. Energy diagram of bichromophoric antenna (A)−core (C) systems, in which the local triplet state of the core (CT1) is populated via excitation of the antenna, electron transfer (ET) with formation of the singlet radical pair (RPS), intersystem crossing (RP-ISC), and radical recombination (RT) from the resulting triplet radical pair (RPT). Alternatively, RPS undergoes charge recombination RS, yielding the ground-state species.

singlet radical pair RPS would recombine directly with regeneration of the ground-state species. One attractive feature of such scheme would be the possibility to tune the rate of the RP-ISC, for example, by affecting the spin dynamics in the RP via modulation of hyperfine interactions,17 and thereby to impose magnetic control over the formation of the triplet states. On the other hand, the ability to generate an emissive triplet state via ET, as opposed to having to deal with ET to prevent unwanted phosphorescence quenching, a problem we encountered in construction of twophoton oxygen probes,13 would greatly extend the choice of antenna chromophores suitable for construction of these useful sensors.18 Schemes similar to the one shown in Figure 1 are common for ET systems exhibiting magnetic field effects on the spin dynamics in radical pairs.17,19−22 Such systems are currently deemed central for biological magneto-sensory mechanisms23−28 as well as form the basis for several spectroscopic techniques, including Chemically Induced Dynamic Nuclear polarization (CIDNP)29,30 and a set of methods collectively known as Optically Detected Magnetic Resonance (ODMR).31−33 The latter play an important role in studies of natural photosynthetic systems34−37 and related artificial mimics, which are important for light harvesting, molecular electronics, and spintronics applications.22,24 Not surprisingly, a very large number of models with energy layouts resembling that in Figure 1 have been published to date.20,22,38 Systems most related to our studies utilize emissive 3MLCT states of Ru2+(bpy)3 or similar complexes usually as initial states in ET reactions.39,40 There are also reports where phosphorescent metalloporphyrins participate in triplet−triplet energy transfer as acceptors.41,42 However, to the best of our knowledge, molecules in which phosphorescent triplet states are the final states in cascades involving ET and RP-ISC have never been disclosed. In this Article, we report dyads, in which the roles of the antenna and the triplet core are played by RhB+ and a Pt(II) tetraarylporphyrin (PtP), respectively, whereby the pathway depicted in Figure 1 allows observation of the PtP phosphorescence without directly exciting PtP. To investigate our model systems, we performed optical spectroscopic studies on the microsecond, nanosecond, and femtosecond time scales to characterize the transient intermediates. One intriguing feature of the reported molecules is the existence of a thermal equilibrium between the triplet states of the dyad components 3599

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Synthesis. The complete synthesis is outlined in Scheme 1. All free-base porphyrins were synthesized by the Lindsey method.49 Platinum was inserted upon refluxing the porphyrins with PtCl2 in anhydrous benzontitrile. Rhodamine B piperazine amide (pRhB+) was synthesized from RhB+ following the reported procedure.50 PtP’s and pRhB+ were coupled to each other using the HBTU-mediated peptide coupling method. The overall yields of compounds 1−3, starting from the assembly of initial porphyrins, were 4.8%, 5.4%, and 0.5%, respectively. 5-(4-Methoxycarbonylphenyl)-10,15,20-triphenylporphyrin (H2P−Ph1CO2Me). A mixture of pyrrole (1.6 g, 24 mmol), benzaldehyde (1.9 g, 18 mmol), and methyl 4formylbenozate (1.0 g, 6.1 mmol) in CH2Cl2 (600 mL) was stirred under Ar for 30 min. BF3·Et2O (0.61 g, 4.87 mmol) was added in one portion, and the mixture was shaded from the ambient light and left under stirring at room temperature for an additional 2 h. 2,3-Dichloro-5,6-dicyano-1,4-benoquinone (DDQ) (1.38 g, 6.1 mmol) was added, and the mixture was left overnight under stirring. The resulting solution was washed with Na2SO3 aq (10%), NaCO3 aq (10%), HCl aq (10%), NaOH aq (10%), and then with distilled water. The organic phase was collected, dried over Na2SO4, and the solvent was evaporated to dryness. The residual material was purified by column chromatography on silica gel using CH2Cl2/hexane mixture (2:3 by volume) as the mobile phase. The second band was collected, the solvent was evaporated, and the remaining solid was dried in vacuum to afford the title compound as a purple solid (230 mg, 5.6%). The spectroscopic data matched those previously reported.51 Pt(II) 5-(4-Methoxycarbonylphenyl)-10,15,20-triphenylporphyrin (PtP−Ph1CO2Me). Free-base porphyrin H2P− Ph1CO2Me (60 mg, 0.09 mmol) was dissolved in benzonitrile (10 mL), PtCl2 (47 mg, 0.18 mmol) was added in one portion, and the mixture was set to reflux under Ar. The reaction was stopped when the absorption band near 420 nm (CH2Cl2), characteristic of the porphyrin dication, disappeared. Complete conversion into the Pt complex required 6−8 h. The solvent was evaporated in vacuum, and the residue was purified by column chromatography on silica gel, using CH2Cl2 as the mobile phase, to afford the product as an orange powder (76 mg, 99%). Spectroscopic data matched those previously reported.51 Pt(II) 5-(4-Carboxylphenyl)-10,15,20-triphenylporphyrin (PtP−Ph1CO2H). PtP−Ph1CO2Me (75 mg, 0.086 mmol) was dissolved in the mixture of THF (50 mL) and EtOH (1 mL). A pellet of KOH was added to the solution, and the mixture was stirred at room temperature for 8 h. The solvents were removed under vacuum, and the remaining solids were dissolved in water (ca. 20 mL). The solution was filtered, neutralized by HCl, and the precipitate was collected by centrifugation, washed with water, and dried in vacuum. The title compound was obtained as an orange solid (74 mg, 99%). 1 H NMR (DMSO, δ): 8.71 (br s, 8H, pyrrole-βH), 8.31 (m, 2H, ArH), 8.23 (d, J = 8 Hz, 2H, ArH), 8.14 (m, 6H, o-PhH), 7.78 (m, 9H, m,p-PhH). UV−vis (CH2Cl2) λmax: 403, 511, 542 nm. MALDI-TOF (m/z): calcd for C45H28N4O2, 851.19; found, 851.633. 5-(4-Methoxycarbonylbiphenyl)-10,15,20-triphenylporphyrin (H2P−Ph2CO2Me). H2P−Ph2CO2Me was synthesized in a fashion similar to that of H2P−Ph1CO2Me, using pyrrole (0.28 g, 4.2 mmol), benzaldehyde (0.33 g, 3.1 mmol), and methyl 4-formyl-4′-methoxycarbonyl-biphenyl (0.25 g, 1.0 mmol) as starting materials. The title compound was obtained

Decay fitting, spectral deconvolution, and maximum entropy analysis were performed using custom written software.48 Nanosecond Transient Absorption Spectroscopy (NSTA). The NS-TA setup consisted of a frequency-doubled Nd:YAG laser as pump (Quanta-Ray DCR-2A, λmax = 532 nm, pulse width 10 ns, 10 Hz rep. rate, ∼15 mW), a flash lamp (Hamamatsu, pulse width ∼2 μs) as a white-light probe source and a monochromator (SPEX) with a diode-array detector (Princeton Instruments, DIDA-512). Light at 532 nm excites both PtP and RhB+; however, the absorption at this wavelength is strongly dominated by RhB+ (>90%). Therefore, for the purposes of our analysis, it was reasonable to assume that the contributions of pathway(s) resulting from direct excitation of PtP were insignificant. The optical densities of the samples were adjusted to be 0.3−0.5 OD at the excitation wavelength. Femtosecond Transient Absorption Spectroscopy (FSTA). Femtosecond time-resolved pump−probe absorption experiments were carried out using a Helios spectrometer (Ultrafast Systems, LCC), coupled to a femtosecond laser system (Spectra-Physics). The system consisted of a Solstice one-box regenerative amplifier, a Mai-Tai Ti:sapphire oscillator as the seeding source, and an Empower diode-pumped solidstate pulsed green laser as the pump. The pulse had fwhm ∼90 fs at 800 nm with energy of ∼3.5 mJ/pulse at 1 kHz repetition rate. The output of the amplifier was divided by a beam splitter. The first beam (ca. 90% of the total power) was used as the input for a Topas-C optical parametric amplifier, equipped with a Berek extension (Light Conversion Ltd., Lithuania). The second beam (10% power) was used to generate probe pulses in the Helios spectrometer. The white light continuum pulse in the visible (VIS) region was generated by a 3 mm sapphire plate. The near-infrared (NIR) probe pulse was generated using a proprietary crystalloid plate. A complementary metal−oxide− semiconductor (CMOS) linear array sensor with 1024 pixels was used for detection in the VIS range, while a 256 pixel InGaAs linear diode array was used in the NIR range. To provide isotropic excitation of the sample and to avoid pump− probe polarization effects, the pump beam was depolarized. Individual ΔA (OD) measurements were acquired at a frequency of 500 Hz and averaged over 2 s periods. The energy of the pump beam was set between 2 and 4 μJ/pulse over a spot size of 1 mm in diameter, which corresponds to the energy density of 1 × 1015−1.5 × 1015 photons/cm2 per pulse, depending on the excitation wavelength (405−580 nm). The optical densities were adjusted to be 0.8 OD at 560 nm and 0.5 OD at 510 nm (1 cm optical path length) for excitation for RhB+ and PtP, respectively. During the measurements, the samples were continuously stirred by a magnetic stirrer. Electrochemical Methods. Cyclic voltammetry experiments were performed in an anaerobic glovebox using a potentiostat workstation (BAS 100B, Bioanalytical Systems, Inc.) and anhydrous benzonitrile as a solvent. Tetrabutylammomium hexafluoro-phosphate (TBAP) was used as the supporting electrolyte (100 mM). Pt electrode (1.6 mm diameter) was used as the working electrode, an Ag wire as the quasi-reference electrode, and a Pt wire as the counter electrode. Ferrocene (Fc) was used as the internal standard; all values are reported relative to Fc+/Fc couple (scan rate 0.1 V/s). The three electrodes were fitted into a Claisen Adapter (Kontes Glass Company, Vineland, NJ) with working and reference electrodes positioned as close as possible to minimize the ohmic resistance. At each scan rate, at least five scans were performed to ensure stability of the system. 3600

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Scheme 1. Synthesis of Dyads 1−3a

(i) NaOH/EtOAc; (ii) AlMe3/piperazine; (iii) (a) BF3·Et2O/CH2Cl2; (b) DDQ; (iv) PtCl2/PhCN; (v) KOH/THF; (vi) HBTU/DIPEA/DMF; (vii) B2pin2/PdCl2(dppf)/DMF; (viii) 4-bromo-4′-methoxycarbonyl-biphenyl/Pd(PPh3)4/KOAc/DMF.

a

as a purple solid (60 mg, 7.7%). 1H NMR (CDCl3, δ): 8.92 (d, J = 4 Hz, 2H, pyrrole-βH), 8.87 (m, 6H, pyrrole-βH), 8.61 (m, 2H, ArH), 8.33 (d, J = 8 Hz, 2H, ArH), 8.28 (d, J = 8 Hz, 2H, ArH), 8.24 (m, 4H, ArH), 8.07−7.99 (m, 6H, o-PhH), 7.82− 7.74 (m, 9H, m,p-PhH), 4.03 (s, 3H, −COOCH3), −2.74 (s, 2H, −2NH). UV−vis (CH2Cl2) λmax: 420, 516, 551, 591, 648 nm. MALDI-TOF (m/z): calcd for C52H36N4O2, 748.28; found, 749.469 [M + H+]. Pt(II) 5-(4-Methoxycarbonylbiphenyl)-10,15,20triphenylporphyrin (PtP−Ph2CO2Me). The title compound was synthesized from H2P−Ph2CO2Me (20 mg, 0.027 mmol) in a fashion similar to that of PtP−Ph1CO2Me (see above). The target compound was obtained as an orange powder (20 mg, 80%). UV−vis (CH2Cl2) λmax: 404, 511, 544. MALDI-TOF (m/z): calcd for C52H34N4O2, 941.93; found, 942.34 [M + H+]. Pt(II) 5-(4-Carboxybiphenyl)-10,15,20-triphenylporphyrin (PtP−Ph2CO2H). PtP−Ph2CO2H was synthesized in a fashion similar to that of PtP−Ph1CO2H (see above) starting from PtP−Ph2CO2Me (20 mg, 0.021 mmol). The title compound was obtained as an orange solid (19 mg, 96%). 1 H NMR (THF, δ): 10.84, (s, 1H, COOH), 8.83 (d, J = 4 Hz, 2H, pyrrole-βH), 8.75 (d, J = 4 Hz, 2H, pyrrole-βH), 8.74 (br s, 4H, pyrrole-βH), 8.28 (d, J = 8 Hz, 2H, ArH), 8.24 (d, J = 8 Hz, 2H, ArH), 8.17 (m, 6H, o-PhH), 8.16 (d, J = 8 Hz, 2H), 8.08 (d, J = 8 Hz, 2H), 7.77 (m, 9H, m,p-PhH). UV−vis (CH2Cl2) λmax: 403, 513, 544 nm. MALDI-TOF (m/z): calcd for C51H32N4O2, 927.22; found, 928.45 [M + H+]. 5-(4-Bromophenyl)-10,15,20-triphenylporphyrin (H2P−Br). H2P−Br was synthesized as previously reported52 and isolated as a purple solid (460 mg, 3.1%). MALDI-TOF (m/z): calcd for C44H29BrN4, 694.16; found, 695.15 [M + H+].

5-(4-Methoxycarbonyl-p-triphenyl)-10,15,20-triphenylporphyrin (H2P−Ph3CO2Me). (1) H2P−Br (40 mg, 0.057 mmol), bis(pinacolato)diboron (37 mg, 0.144 mmol), and KOAc (0.23 g, 0.58 mmol) were dissolved in DMF (1 mL). PdCl2(dppf)2 (9 mg, 0.012 mmol, 20%), used as a catalyst in this Miyaura coupling reaction, was dissolved separately in DMF (1 mL). The solution of the catalyst was added to the mixture of the reactants, and it was stirred vigorously at 80 °C for 12 h. The mixture was cooled, CH2Cl2 10 mL) was added, and the resulting solution was washed with water (3 × 10 mL) in a separatory funnel. The organic phase was collected, dried over Na2SO4, and the solvent was evaporated to dryness. The remaining solid was purified by column chromatography on silica gel (CH2Cl2/hexane = 1:1) to afford the target porphyrinpinacolatoboron as a purple solid after removing the solvent and drying the product in vacuum (20 mg, 47%). MALDI-TOF (m/z): calcd for C50H41BN4O2, 740.70; found, 741.32 [M + H+]. The spectroscopic data matched those previously reported.53 (2) Porphyrin-pinacolatoboron, obtained at the previous step (20 mg, 0.027 mmol), 4-bromo-4′-methoxycarbonyl-biphenyl (12 mg, 0.041 mmol), and Cs2CO3 (22 mg, 0.067 mmol) were dissolved in DMF (3 mL). Pd(PPh3)4 (3 mg, 0.003 mmol, 10%) used as a catalyst was dissolved separately in DMF (1 mL). The catalyst solution was added to the mixture of the reactants, and it was stirred vigorously at 80 °C for 12 h. The reaction mixture was cooled, CH2Cl2 (10 mL) was added, and the resulting solution was washed with water (3 × 10 mL). The organic phase was collected, dried over Na2SO4, and the solvent was evaporated to dryness. The remaining solid was purified by column chromatography on silica gel using CH2Cl2 as the 3601

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0.002 mmol) and pRhB+ (1.2 mg, 0.003 mmol) as starting materials. 3 was isolated as a purple solid (2 mg, 65%). 1H NMR (DMSO, δ): 8.81 (d, J = 4 Hz, 2H), 8.71 (m, 6H), 8.26 (d, J = 4 Hz, 2H), 8.14 (m, 6H), 8.11 (d, J = 8 Hz, 2H), 7.92 (d, J = 8 Hz, 2H), 7.86 (d, J = 8 Hz, 2H), 7.80 (m, 9H), 7.73 (br s, 3H), 7.49 (m, 4H), 7.10 (m, 2H), 6.94 (m, 2H), 6.83 (br s, 2H), 3.63 (m, 8H), 3.56 (t, J = 4 Hz, 4H), 3.20 (m, 4H), 1.23−1.18 (m, 12H). UV−vis (PhCN) λmax (log ε): 405 (5.2 ± 0.1), 515 (4.5 ± 0.1), 567 (5.0 ± 0.1) nm. MALDI-TOF (m/z): calcd for C89H73N8O3Pt+, 1497.66; found, 1498.32.

mobile phase. The title compound was isolated as a purple solid (12 mg, 55%). 1H NMR (CDCl3, δ): 8.95 (d, J = 4 Hz, 2H, pyrrole-βH), 8.88 (m, 6H, pyrrole-βH), 8.33 (d, J = 8 Hz, 2H), 8.24 (m, 6H, o-PhH), 8.20 (d, J = 8 Hz, 2H, ArH), 7.88 (d, J = 8 Hz, 2H, ArH), 7.82 (d, J = 8 Hz, 2H, ArH), 7.79 (m, 9H, m,pPhH), 7.49 (m, 4H, ArH), 4.0 (s, 3H, −COOCH3), −2.73 (s, 2H, −2NH). UV−vis (CH2Cl2) λmax: 421, 516, 550, 595, 649 nm. MALDI-TOF (m/z): calcd for C58H40N4O2, 824.96; found, 825.33 [M + H+]. Pt(II) 5-(4-Carboxy-p-triphenyl)-10,15,20-triphenylporphyrin (PtP−Ph3CO2H). H2P−Ph3CO2H (12 mg, 0.14 mmol) was dissolved in benzonitrile (60 mL), PtCl2 (22 mg, 0.060 mmol) was added, and the mixture was set to reflux under Ar. The reaction was stopped when the absorption band of the porphyrin dication disappeared. Complete conversion to the Pt complex required ca. 12 h. The solvent was evaporated in vacuum, and the residue was purified by column chromatography (silica gel, CH2Cl2) to afford the Pt complex as an orange powder. The obtained Pt complex was dissolved in THF (10 mL). MeOH (0.5 mL) and a pellet of KOH were added, and the mixture was left under stirring at room temperature for 12 h. The solvents were removed under vacuum, and the water was added. The solution was filtered and neutralized by addition of HCl. The precipitate was collected by centrifugation, washed with water, and dried in vacuum. The title compound was obtained as an orange solid (2.0 mg, 14%). UV−vis (CH2Cl2) λmax: 403, 512, 542 nm. MALDI-TOF (m/z): calcd for C57H36N4O2Pt, 1004.00; found, 1004.80 [M + H+]. PtP−Ph1−pRhB+ (1). PtP−Ph1CO2H was dissolved in DMF (20 mL) and stirred under Ar for 5 min. Diisopropylethylamine (DIPEA; 36 mg, 0.28 mmol) and o-benzotriazoleN,N,N′N′-tetramethyl-uronium-hexafluoro-phosphate (HBTU; 11 mg, 0.029 mmol) were added to the mixture in one portion, and it was stirred under Ar for another 5 min. pRhB+ (15 mg, 0.029 mmol) was added, and the mixture was left under stirring and Ar for 24 h. The solvent was removed under vacuum, and the residue was purified by column chromatography (silica gel, THF). The second band was collected, the solvent was evaporated, and the product was dried in vacuum. The title compound was isolated as a purple solid (25 mg, 81%). 1H NMR (DMSO, δ): 8.77 (d, J = 4 Hz, 2H), 8.71 (m, 6H), 8.22 (m, 2H), 8.14 (m, 6H), 8.07 (d, J = 8 Hz, 2H), 8.04 (br s, 1H), 8.00 (d, J = 8 Hz, 2H), 7.91 (br s, 1H), 7.89 (br s, 1H), 7.78 (m, 9H), 7.55 (d, J = 8 Hz, 2H), 7.11 (m, 2H), 6.94 (d, J = 2 Hz, 2H), 3.64 (q, J = 8 Hz, 8H), 2.85 (br s, 4H), 2.69 (br s, 4H), 1.32−1.28 (m, 12H). UV−vis (PhCN) λmax (log ε): 405 (5.2 ± 0.1), 513 (4.4 ± 0.1), 566 (4.80 ± 0.1) nm. MALDI-TOF (m/z): calcd for C77H65N8O3Pt+, 1344.48; found, 1344.55. PtP−Ph2−pRhB+ (2). The title compound was synthesized in a fashion similar to that of 1 (see above) from PtP− Ph2CO2H (20 mg, 0.021 mmol) and pRhB+ (14 mg, 0.027 mmol) as starting materials. 2 was isolated as a purple solid (28 mg, 92%). 1H NMR (DMSO, δ): 8.82 (d, J = 4 Hz, 2H), 8.75 (d, J = 4 Hz, 2H), 8.72 (br s, 4H), 8.30 (m, 4H), 8.23 (d, J = 8 Hz, 2H), 8.14 (m, 6H), 7.81 (m, 9H), 7.71 (d, J = 8 Hz, 2H), 7.42 (br s, 1H), 7.40 (br s, 1H), 7.20 (d, J = 4 Hz, 2H), 7.17 (d, J = 4 Hz, 2H), 7.05 (br s, 1H), 6.78 (m, 2H), 3.64 (q, J = 8 Hz, 8H), 3.46 (m, 4H), 3.20 (m, 4H), 1.32−1.28 (m, 12H). UV−vis (PhCN) λmax (log ε): 405 (5.2 ± 0.1), 514 (4.4 ± 0.1), 566 (4.8 ± 0.1) nm. MALDI-TOF (m/z): calcd for C83H69N8O3Pt+, 1421.52; found, 1421.61. PtP−Ph3−pRhB+ (3). The title compound was synthesized in a fashion similar to that of 1 by using PtP−Ph3CO2H (2 mg,



RESULTS AND DISCUSSION Choice of Chromophores. The chromophores suitable for the proposed above scheme must satisfy several energetic requirements (Figure 1). First, the initially populated excited singlet state of the antenna (AS1) must have its energy higher than the energy of the triplet state of the core (CT1). At the same time, AS1 must lie below the singlet state of the core (CS1) to prevent population of CS1 either directly or via AS1→CS1 energy transfer(s), competing with ET. Second, the energy of the radical pair state RP, created as a result of the ET, must be higher than that of CT1 to allow downhill radical recombination RT. These two requirements set the limits for the entire energy cascade, which has to fit within the singlet−triplet gap (2J) of the phosphorescent core. On the basis of our previous spectroscopic and electrochemical investigations of Pt porphyrins,18 we conjectured that a suitable dyad could be constructed from Rhodamine B (RhB+) and a PtP (Pt(II) tetraarylporphyrin) with appropriately tuned oxidation potential. From the synthetic point of view, tetraarylporphyrins with various substitution patterns can be conveniently generated using well-established synthetic protocols.49,54 A piperazine amide derivative of RhB+, pRhB+, directly suitable for amide coupling reactions, is accessible via a simple and reliable method.50 In Pt porphyrins, strong spin−orbit coupling is responsible for high rates of both S1→T1 intersystem crossing and subsequent radiative T1→S0 decay,55 thereby causing bright phosphorescence.56 Peripheral substituents in the meso-aryl rings practically do not affect spectroscopic features of PtP’s, while significantly altering their electrochemical potentials.18 This feature gives the desired flexibility of tuning the level of the RP state without affecting the rest of the chromophoric system. The lowest energy Q00 state of a representative PtP, Pt tetraphenylporphyrin (PtTPP) (λmax ≈ 541 nm, 2.29 eV), is located above the pRhB+ transition (λmax ≈ 567 nm, 2.19 eV). In fact, the pRhB+ absorption band extends beyond 600 nm, so it is possible to excite pRhB+ selectively without directly populating the Q00 state (S1PtP) using wavelengths in the range of ∼560−600 nm. The energy of the PtP triplet state, based on its phosphorescence maximum (λmax = 670 nm, 1.85 eV for PtTPP), is below that of S1pRhB+ state. The entire 2J gap of PtP is ca. 0.44 eV. In PtP−pRhB+ pairs, S1pRhB+ (λex = 585 nm, 2.12 eV) is expected to play the role of the electron acceptor, although the exact energy of the RP state depends on the substituents in the porphyirn macrocycle. For PtTPP and pRhB+, whose groundstate oxidation and reduction potentials in DMF are +1.16 V vs SCE (PtTPP+/PtTPP) and −0.85 V vs SCE (pRhB+/pRhB), respectively,18,57 the ET driving force ΔG = −0.11 eV is expected in accordance with the Rehm−Weller equation.58 3602

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against direct excitation of PtP in the dyads include virtually zero molar extinction at 580 nm for all our models, very low excitation intensities employed, and, as we show below, the presence of a rise phase in the dynamics of the PtP triplet state with the time constant 100−1000 times lower than that of the direct S1→T1 ISC within PtP. Therefore, a different pathway exists in the dyads, which originates in the antenna singlet state S1pRhB+ and populates the emissive triplet states of the core PtP’s. Phosphorescence quantum yields of the dyads were measured upon excitation near the Q-band maximum (λex = 510 nm, ∼60% of absorption is due to PtP) and were found to be lower than those of the corresponding reference porphyrins PtPn and of PtTPP. Notably, in the series of the reference compounds (PtPn), the phosphorescence quantum yields decrease with an increase in the length of the oligo-phenylene linker. Yet in addition, quenching of the PtP triplet states in the dyads appears to be enhanced by the presence of the pRhB+ fragment. This effect could be a combined result of several phenomena. However, one can probably rule out direct quenching of the porphyrin singlet Soret (S2) or Q (S1) states by either energy or electron transfer onto pRhB+, because both S2→S1 internal conversion and S1→T1 ISC in Pt porphyrins occur on the femotosecond time scale.61,62 Competing with such fast processes would be improbable. More likely is that the PtP triplet state already after being formed is partially quenched by the TT energy transfer onto pRhB+ (ΔG ≈ −0.05 eV, see below). The evidence for this pathway was indeed obtained by nanosecond pump−probe and time-resolved phosphorescence measurements (see below). Electron Transfer. The most plausible pathway leading to the formation of the triplet state T1PtP upon population of S1 RhB+ involves ET. Energy transfer processes are much less likely. Indeed, spin-allowed singlet−singlet energy transfer from S1 RhB+ to populate S1PtP is uphill (ΔE00(S1pRhB+) = 2.12 eV and ΔE00(S1PtP) = 2.3 eV), while the direct singlet−triplet energy transfer S1RhB+→T1PtP is spin-forbidden. Another potential pathway could involve S1RhB+→T1RhB+ intersystem crossing within pRhB+ itself, followed by the population of the T1 PtP state via triplet−triplet (TT) energy transfer. This pathway could be operational in view of the existence of the reversible TT transfer between PtP and pRhB+ (see below). However, transient absorption measurements ruled out this possibility (see below), showing that the T1PtP state precedes the T1RhB+ state and not vice versa. On the other hand, the radical pair state, [PtP•+−Phn− pRhB•0], is located downhill from the initially populated state S1 pRhB+. The Gibbs free energy of the ET (ΔGET) was estimated to be −0.12 eV using the Rehm−Weller formula: ΔGET = Eox(D) − Ered(A) − ΔE00 + Δw,58 where Eox(D) and Ered(A) are the oxidation and reduction potentials of the donor and acceptor, respectively, ΔE00 is the excitation energy of the initially populated state, and Δw is the electrostatic work term, which in our case is zero, because the ET leads to simple shifting of the charge. The oxidation and reduction potentials of the dyads, measured in benzonitrile solutions, were found to be close for all of the compounds 1−3, Eox = +0.53 ± 0.01 V and Ered = −1.46 ± 0.03 V, and similar values were obtained for the individual chromophores, Eox for PtP+/PtP and Ered for pRhB+/ pRhB. On the basis of these measurements, the energy of the RP state (∼2.0 eV) was estimated to be between the energies of S1 pRhB+ (ΔE = 2.12 eV) and T1PtP (ΔE = 1.85 eV).

Thus, the energy of the radical pair (ca. 2.0 eV) is expected be ca. 0.15 eV higher than the energy of T1PtP. On the basis of these considerations, we chose to study bichromophoric assemblies comprising PtTPP derivative (from here and throughout the text, we refer to Pt porphyrin components of the studied dyads simply as PtP), and pRhB+ connected by oligo-p-phenylene linkers (Chart 1, Phn, n = 1−3: Chart 1. Studied Dyads 1−3

compounds 1−3) and an amide bond. Oligo-p-phenylenes have been extensively used as bridges in ET models,59 as they can be conveniently constructed using Suzuki−Miyaura chemistry.60 By varying the number of the phenylene fragments in the bridge, distance dependencies of ET and TT processes can be elucidated. Steady-State Spectroscopy. The steady-state absorption and phosphorescence spectra of 1 are shown in Figure 2A (see Figures S1,S2 for the spectra of 2 and 3). The absorption spectra of compounds 1−3 are nearly superpositions of the spectra of the individual chromophores, indicating negligible electronic interactions between PtP and pRhB+ in their ground and excited electronic states. The emission of spectra of 1 (Figure 2B−D, λex = 425, 510, 580 nm), as well as of 2 and 3 (Figure S2), change with excitation wavelength. Assuming that the overall emission is a linear combination of the pRhB+ fluorescence and PtP phosphorescence, we could decompose the spectra into the sums of their components and estimate the corresponding quantum yields (Table 1) (see Supporting Information, p S2 for details of decomposition and analysis). The fluorescence quantum yield of pRhB+ alone in PhCN was found to be 0.44 (λex = 510 nm), which is slightly lower than reported for the anionic form of RhB+ in EtOH (0.65),47 but higher than that for pRhB+ in EtOH (0.24).50 The quantum yields of pRhB+ fluorescence in the dyads were found to be 0.19, 0.26, and 0.38 for 1−3, respectively (λex = 510 nm, ∼40% of absorption is due to pRhB+), indicating the presence of additional quenching pathways for the pRhB+ singlet state. The key feature of the dyads 1−3 is that the phosphorescence of PtP could be observed upon excitation of pRhB+ at the frequency below that of the lowest allowed transition of PtP, that is, λex = 580 nm. It was manifested by the long-lived decay of the PtP phosphorescence upon excitation at 580 nm (Figure 2E). The identity of the emitting species was confirmed by the time-resolved spectral data (Figure 2F). The quantum yield of the phosphorescence obtained via this pathway was not high (Φphos ≈ 0.001), but the emission was clearly observable, whereas for the reference porphyrins PtP−PhnCO2H (Scheme 1; abbreviated in Table 1 and further in the text as PtPn) as well as for PtTPP, no signal could be detected at all upon excitation in the range of 550−600 nm. Additional arguments speaking 3603

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Figure 2. (A) Normalized absorption spectra of PtP, pRhB+, and dyad 1 in benzonitrile. Emission spectra of 1 acquired using different excitation wavelengths (λex): 425 nm (B), 510 nm (C), and 580 nm (D). The spectra of the components were obtained by linear decomposition. Phosphorescence decay (E) and phosphorescence spectrum registered with delay of 460 μs (F) upon pulsed excitation at 580 nm.

Table 1. Selected Photophysical Properties of the PtP−Phn−pRhB+ Dyads 1−3 (n = 1−3) and of Their Componentsa λabs (nm) 1 2 3 pRhB+ PtTPP PtP1 PtP2 PtP3

408, 408, 407, 567 407, 406, 407, 406,

517, 567 517, 567 516, 567 514, 512, 512, 512,

542 543 544 541

λem (nm) (em. type)b 585 585 585 585 670 670 670 670

(f), 670 (p), 730 (p) (f), 670 (p), 730 (p) (f), 670 (p), 730 (p) (f) (p), 735 (p) (p), 735 (p) (p), 735 (p) (p), 735 (p)

Φflc λex (510 nm)

τfl (ns)d

Φphc,e λex (425 nm)

Φphc,f λex (580 nm)

τph (μs)g

± ± ± ±

1.0 1.7 2.2 2.8

0.020 ± 0.02 0.031 ± 0.05 0.040 ± 0.06

0.005 ± 0.001 0.010 ± 0.002 0.010 ± 0.001

3,h 200 10,h 170 30

0.17 0.24 0.38 0.45

0.04 0.03 0.03 0.03

0.13 0.08 0.07 0.05

± ± ± ±

0.01i 0.01i 0.01i 0.01i

53 43 35 34

± ± ± ±

1 1 1 1

a

All measurements were performed in deoxygenated anhydrous benzonitrile. Porphyrins PtP−PhnCO2H (Scheme 1) are abbreviated in the table as PtPn, for n = 1−3. bf, fluorescence; p, phosphorescence. cEmission quantum yields were determined relative to the fluorescence of Rhodamine 6G in EtOH (Φfl = 0.95).47 dλex = 405 nm. eCorresponds to the phosphorescence emitted as a result of direct excitation of PtP (Soret band), followed by intrachromophoric ISC. fPhosphorescence emitted as a result of the pathway involving ET and RP-ISC. gλex = 510 nm. hDistributions of lifetimes (see text for details). iλex = 510 nm.

Assuming that the ET in the dyads is the only deactivation pathway for S1pRhB+ in addition to its natural radiative and nonradiative decays, the ET rate constants (kET) could be calculated directly from the fluorescence lifetime data (τfl, Table 1): kET = kfl − kfl0, where kfl and kfl0 are the rate constants (1/τfl) of the fluorescence of pRhB+ in dyads and of free pRhB+,

respectively. (Here, we assume that the native radiative (kr) and nonradiative (knr) decay rate constants (kfl0 = kr + knr) do not change upon inclusion of pRhB+ into dyads.) The kET values were found to be 6.4 × 108 s−1 for 1, 2.3 × 108 s−1 for 2, and 9.7 × 107 s−1 for 3. The rate constant of the fluorescence decay of free pRhB+ is 3.4 × 108 s−1. The rate of the ET is higher than 3604

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Figure 3. (A) FSTA spectra of 1 in the visible range at selected times after excitation by a femtosecond laser pulse: fwhm 90 fs, λmax = 580 nm. (B) FSTA spectra of 1 in the near-infrared (NIR) range. (C) Decay-associated spectra obtained by global fitting of the transients shown in (A). (D) Evolution of the spectra shown in (C) at selected wavelengths (480 and 490 nm) and the corresponding time constants obtained by singleexponential fitting. GSB, ground-state bleaching. SE, stimulated emission.

the rate of the pRhB+ fluorescence in dyad 1 and lower than that in dyads 2 and 3. Evolution of the Radical Pair State. Transient electronic absorption spectroscopy allows detection of nonemissive shortlived intermediates in photoinduced ET reactions. We performed femtosecond transient absorption (FSTA) measurements on dyads 1 and 2 to capture the spectroscopic signatures and record time evolution of the RP state. In the case of compound 3, due to the low rate of the ET and consequently a small amount of the RP species formed, observation of the transient spectra was hampered by noise. However, other spectroscopic data (see below) strongly suggest that the dyad 3 undergoes the same pathway as 1 and 2. The FSTA spectra of compound 1 upon pulsed excitation at λmax = 580 nm (fwhm 90 fs) are shown in Figure 3A,B (see Figure S3 for the corresponding spectra of 2). Global fitting of the transients produced two overlapping but distinct spectral features in the region of 400−520 nm (Figure 3C; the related decays are shown in Figure 3D). On the basis of the comparison with other transients in the spectra and with the literature data, the broad feature decaying with time constant of 540 ps was assigned to the S1→Sn absorption of pRhB+. This kinetic is similar to the one of the pRhB+ stimulated emission (e.g., at 600 nm), 490 ps, although accuracy in determination of the latter time constant suffered from the proximity of the laser spectrum. In the near-infrared (NIR) region, excited-state absorption of pRhB+ is manifested by a broad peak with the maximum near 960 nm, decaying at the matching rate. Notably, the decay times for S1pRhB+ in the dyads and pRhB+ alone obtained by FSTA were shorter than determined by the TCSPC fluorescence lifetime measurements (Table S1). We think that the discrepancy is due to the difference in sampling by the two methods, combined with the not perfectly singleexponential nature of the pRhB+ decay. Decay binning in our TCSPC system starts at 600 ps and continues up to 50 ns, therefore weighting toward the long-lived components of the decay. In the FSTA system, the first spectrum is acquired at ∼1 ps, and the entire window is 8 ns, enhancing the contribution of the short-lived components. Interpretation of transient spectra of dyads 1−3 was complicated by strongly overlapping absorption bands of multiple participating species, that is, ground and excited singlet, triplet, and radical states of the chromophores. Nevertheless, the peaks at 490 and 810 nm could be confidently assigned to the RP state based on the global analysis and spectroelectrochemical data (see below). Remarkably, both peaks rise with the time constant of 420−430 ps (∼2.35 × 109 s−1), which is faster than the decay of the parent state S1pRhB+ (kfl(1) = 109 s−1). This

seemingly paradoxical result, however, can be expected for a twocomponent system A/B, where both A and B decay with their own rates constants kA and kB, and B forms directly from A: A→ B. In such a system, if kB > kA, then observing the evolution of B one would see it rise with the rate kB, which is actually the rate of its decay, and decay at the rate kA, which is the decay rate of its precursor (see Supporting Information for kinetic equations). Applied to our case, the rate of the formation of RP from S1RhB+ is apparently lower than the rate of the subsequent decay, so that the time constant of the rise (420−430 ps) actually corresponds to the decay of the RP. The fact that we did not observe the decay of the absorption at 490 nm with the time constant corresponding to the decay of S1RhB+ (Figure 3D) suggests that the long-lived species formed from the RP has its own absorption at the same wavelength and approximately the same molar extinction coefficient. This species is the PtP local triplet state (see below). Spectroelectrochemical data support our assignment of the RP spectra. Although the absorption spectrum of pRhB0• is not known, the spectrum of the neutral radical of RhB (RhB0•) has been reported to have an absorption band near 430 nm.63 The neutral radical of Rhodamine B ethyl ester, known as Rhodamine 3B, also has been reported,64 and it also absorbs around 430−450 nm. PtTPP cation radical (PtTPP+•) exhibits a broad band around 600 nm57 and absorption around 400 nm. In addition to the absorption in the visible range, we also observed a transient peak near 810 nm, partially overlapping with T1→Tn absorption of PtP (broad feature near 860 nm) (see Figures S5 and S6 for details). The peak at 810 nm rises with the time constant of 430 ps, close to that of the peak near 490 nm, and tentatively it has been assigned to the RP as well. Additional evidence for the formation of the RP is provided by the negative peak near 510 nm in the decay-associated spectra (Figure 3C), which is likely to be due to the ground-state bleaching of the porphyrin Q-band. Both nanosecond transient absorption (NSTA) and emission measurements (see below) confirm that upon population of S1 RhB+, the dyads eventually evolve with formation of the local triplet state on PtP. It is, therefore, necessary to consider all plausible evolution pathways of the RP, leading to that state (see Figure 6 for pathway identification). These pathways include: (a) RP-ISC (S[PtP+•−Phn−pRhB0•]→T[PtP+•−Phn− pRhB0•]), followed by the radical recombination to yield T1 PtP−Phn−pRhB+; (b) RP-ISC, followed by the recombination with formation of the triplet state of pRhB+, PtP− Phn−T1pRhB+, and subsequent TT energy transfer PtP− Phn−T1pRhB+→T1PtP−Phn−pRhB+; and (c) the direct transition 3605

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Figure 4. (A) Nanosecond transient absorption spectra of dyad 1 (λex = 532 nm, pulse fwhm 10 ns). (B) Changes in the absorbance at 567 nm, ground-state bleaching (GSB) of pRhB+, and 455 nm, T1→Tn absorption of PtP.

λmax = 567 nm). Importantly, the latter shows a fast decay (τd ≈ 5 μs), corresponding to the depletion of the pRhB+ ground state, followed by a slow rise (τr = 200−250 μs), that is, ground-state recovery (Figure 4B). This long rise was attributed to the T1→S0 ISC of pRhB+. Indeed, long-lived triplet decay of the parent Rhodamine molecule has been observed previously, also by way of NSTA, in a pyrene−Rh dyad.68 In synchrony with fast decaying initial phase of pRhB+ GSB (Figure 4B, 567 nm trace), PtP triplet−triplet absorption (455 nm trace) is also displaying a fast decaying component. The lifetime distribution of the phosphorescence lifetimes consistently contains a significant fraction of decay components near 3−4 μs. These data led us to postulate the existence of the TT energy transfer between T1PtP and T1pRhB+ states. The directionality of the TT, that is, from T1PtP to T1pRhB+, suggests that after the initial electron transfer the RP state undergoes RP-ISC and recombines to yield the local triplet state T1PtP−Phn−pRhB+, rather than PtP−Phn−T1pRhB+. Notably, these data also confirm our central hypothesis, that is, that the population of the T1PtP occurs via the RP route, as opposed to direct S1pRhB→T1pRhB ISC within the pRhB moiety, followed by TT transfer from pRhB+ to PtP. If the latter was true, the initial phase in the T1PtP dynamics would be a rise and not decay. Remarkably, the GSB recovery phase of pRhB+ in 1 and 2 is paralleled by the long-lived components in the PtP phosphorescence (Table 1). These lifetimes are much longer than the native decay of the PtPn triplet state (τ ≈ 30−40 μs), suggesting that it is the slow T1pRhB+ decay that is reflected in the emission of PtP by way of “delayed phosphorescence”. Thus, after being populated, the T1pRhB+ state either decays to the ground state or undergoes back TT transfer with regeneration of emissive state T1PtP. Apparently, equilibrium is established between these two states, forming a pool of triplet excitons. The existence of the equilibrium is supported by the fact that the energy of T1RhB+ (1.80−1.84 eV)69−71 is almost equal to that of T1PtP (1.85 eV). Furthermore, phosphorescence measurements at 77 K (Figure S11) reveal that the decay of the T1PtP state in, for example, dyad 1 becomes nearly perfectly single-exponential, having the lifetime (∼90 μs) slightly lower than that of PtP alone (∼120 μs). Hence, at low temperature, forward TT transfer becomes slow and only slightly shortens the native PtP decay, while the backward TT transfer virtually stops. In contrast, at high temperature the long-lived nonemissive pRhB+ triplet state is able to act as an “energy reservoir”,72 lengthening the overall lifetime of the

[PtP+•−Phn−pRhB0•]→T1PtP−Phn−pRhB+. Both pathways (a) and (b) proceed via RP-ISC, and, according to our data, pathway (a) appears to be dominant (see below). The rate of the spin-forbidden pathway (c), known as spin−orbit-induced intersystem crossing (SO-ISC),35 is highly dependent on the mutual orientation of the participating molecular orbitals of the ET partners.65,66 Molecular dynamics simulations (see Figure S7) revealed that our dyads exhibit substantial degree of conformational freedom, which is due to rotations around the amide bonds. Conformational flexibility results in a broad distribution of angles between the orbitals of PtP and pRhB+, so that the fraction of time spent by the chromophores in the conformation required for the SO-ISC to occur is probably very small. Therefore, pathway (c) is unlikely to contribute significantly to the evolution of the RP. The other two pathways, (a) and (b), are the key to the formation the local triplet states T1PtP and T1RhB. Local Triplet States and Triplet−Triplet (TT) Energy Transfer. To investigate the dynamics of the local triplet states in the dyads, we performed NSTA and time-resolved phosphorescence measurements. Upon excitation into the red edge of the pRhB+ band (580 nm), 1 and 2 exhibit multiexponential phosphorescence decays in deoxygenated benzonitrile solutions. Almost identical decays were observed when dyads 1 and 2 were excited directly at the PtP Q-band maxima (510 nm). The decays were analyzed by the maximum entropy method (MEM),48,67 which, in the case of 1, as an example, revealed a distribution of lifetimes with peaks near τmax ≈ 5 μs and τmax ≈ 250 μs. The peak near 5 μs was broad and extended toward longer lifetimes, exhibiting decays with lifetimes reaching as high as 70−80 μs. Notably, the precursor porphyrins (PtPn) and PtTPP under the same conditions reveal narrow unimodal lifetime distributions, corresponding to regular single-exponential kinetics. The decay of 3 was also analyzed by conventional single-exponential analysis (Figure S8), as this model was sufficient for its phosphorescence kinetics (see below). Representative NSTA spectra (λex = 532 nm) for compound 1 are shown in Figure 4 with the earliest time point of 50 ns (see Figure S9 for the corresponding spectra of 2 and 3). Unfortunately, the time period between the last point of the FSTA measurements (7 ns) and the beginning of acquisition of the NSTA data (50 ns) could not be accessed spectroscopically. The two main features in the NSTA spectra are the T1→Tn absorption of PtP (positive peak near 455 nm)55 and the ground-state bleaching (GSB) of pRhB+ (negative peak with S

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the studied dyads is shown in Figure 7. The corresponding rate constants are summarized in Table 2.

phosphorescence, although some energy is inevitably lost via the nonradiative T1pRhB+ decay. Similar cases of triplet lifetime lengthening via reversible energy transfer have been noted previously.46,73 Our results highlight the possibility of using multiple isoenergetic triplet states to elongate the lifetime of a triplet exciton, tuning it in accordance with demands of applications. One interesting feature of the phosphorescence in dyad 1 is the presence of an extra peak with λmax = 720 nm (associated decay time constant 72 μs) that could be clearly observed in the time-resolved phosphorescence spectra of 1 (Figure 5).

Figure 6. Pathways occurring in PtP−RhB dyads. The arrows indicate processes whose rate constants were deduced from the spectroscopic measurements. Dashed lines indicate routes for which the rate constants were not experimentally obtained. kRS and kRT refer to the recombination of the singlet and triplet radical pairs, respectively. kTT is the rate constant for the forward TT energy transfer.

Figure 5. Emission spectra of 1 at 60 μs after excitation pulse (λmax = 580 nm). Inset: Decay of the emission line at 720 nm.

Because of its relatively small overall intensity, this peak could not be seen in the steady-state emission spectra, and its unique time signature blended into the lifetime distribution underlying the phosphorescence decay. Compounds 2 and 3 did not show this spectral feature at all. The emission of 1 at 720 nm was quenched by molecular oxygen, as was the PtP phosphorescence, and remained present in solvents of different polarity, such as THF (ε = 7.5), benzonitrile (ε = 25.0), and DMA (ε = 37.8). On the bsis of the combination of these characteristics, this spectral band was attributed to the intramolecular triplet exciplex between PtP and pRhB+. Our assignment was based on exclusion of other potential emitters, such as triplet state of pRhB,+ monomer or groundstate dimer, or pRhB+−pRhB+ triplet excimer. The monomer of RhB+ emits phosphorescence at 690 nm, and its phosphorescence is detectable only at low temperature (e.g., 77 K in EtOH/H2O or EtOH/MeOH).71,74 The RhB+ dimer does have an emission peak at 720 nm, but its observation also requires low temperature. Furthermore, the dimer has significantly different absorption spectra,71 while in our system the absorption of pRhB+ clearly matched that of the RhB+ monomer. On the other hand, intermolecular pRhB+−pRhB+ triplet excimer, which would have the same emission features as the triplet formed upon excitation of the ground-state dimer, could be excluded because sample dilutions had no effect on the emission at 720 nm. The remaining candidate was intramolecular exciplex PtP− pRhB+, which presumably could form directly from the triplet RP. In dyads 2 and 3, similar exciplexes could not form due to considerably longer interchromophoric distances. On the basis of the steady-state and emission spectra, the contribution of the exciplex to the overall energy pathway was minimal. Energy and Electron Transfer Dynamics. The complete diagram describing the energy and electron transfer pathways in

Figure 7. (A) Distance dependencies of the rate constants for the primary ET, or HT (■, kET, PtP→pRhB+), and TT energy transfer (●, kTT, PtP→pRhB+). (B) Energy diagrams for HT (hole transfer) and TT energy transfer in the dyads, showing relative heights of the tunneling barriers.

Table 2. Rate Constants Associated with the Pathways Displayed in Figure 6a

1 2 3

kfl × 108 s−1

kET × 108 s−1

kRT × 109 s−1

kTTb × 105 s−1

kphPtPc × 105 s−1

kiscpRhB+ × 103 s−1

10.0 5.9 4.5

6.7 2.3 0.97

2.4 1.2

3.4 1.1 0.33

3.3, 0.05 1.0, 0.06 0.33

5.0 6.7 ∼5.0

a

All rate constants correspond to the measurements performed in deoxygenated benzonitrile solutions at room temperature. bObtained from NSTA data. cPeak maxima in the lifetime distributions.

The dominant pathway occurring in the dyads upon selective excitation of pRhB+ is the following: PtP−Phn−S1pRhB+ → 3607

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[PtP+•−Phn−pRhB0•] (SRP) → T[PtP+•−Phn−pRhB0•] (TRP) → T1 PtP−Phn−pRhB+ → PtP−Phn−pRhB+ (ground state). TT energy transfer from T1PtP to T1RhB plays an important role in elongating the lifetime of the resulting phosphorescence emission, although the intersystem crossing to the ground state of pRhB+ (kiscpRhB+) provides an extra escape passage for the excitation energy. The main competing pathway to the phosphorescence in the dyads is the singlet radical recombination. Its rate (kRS) was not assessed directly, but it is presumed to be comparable to the rate of the triplet recombination times the rate of RP-ISC (kRP‑ISC × kRT), because the phosphorescence quantum yields in the dyads are lower than that of the parent porphyrins. Further work on optimization of such emissive triplet systems will need to focus on minimization of this alternative pathway. Distance Attenuation Factors. The dyads prepared in this study are unique in that they feature both ET and TT energy transfer processes. This property is interesting in view of the relationship between the corresponding distance attenuation factors, βET and βTT, which has been debated in the literature. Closs et al. have originally suggested that the attenuation factor for TT energy transfer (βTT), either via direct “through-space” exchange or through saturated bridges, should be 2 times higher than that for ET. Their TT versus ET studies were based on systems with similar, but not identical, donor (D) and acceptor (A) chromophores.75,76 The theoretical interpretation relied on a simple fact that the Dexter-type TT exchange can be viewed as a concerted transition of one electron and one hole, moving in the same direction. The electron travels from the donor LUMO to the acceptor LUMO, while the hole travels from donor HOMO to the acceptor HOMO. The two transitions are represented by their own electronic coupling matrix elements VET and VHT, for ET and hole transfer (HT), respectively, which are considered to exhibit very close distance attenuation factors (βET ≈ βHT). Therefore, the coupling matrix element for the TT transfer (VTT) is approximated by the product of the two: VTT ≈ |VET||VHT| = C × exp(−2βETRDA), where C is a system-specific constant, and RDA is the donor− acceptor distance. It follows that: βTT/βET = 2. Later Welter et al. analyzed the data for various D−B−A systems with p-phenylene bridges and pointed out that βTT values for bridge-mediated TT energy transfer reactions are not so different from the corresponding βET values.77 Still, the data analyzed were obtained using systems featuring not identical chromophore pairs. In this regard, our dyads exhibit ET and TT processes separated in time, but occurring in exactly the same molecules, thus providing opportunity for the direct comparison between βET and βTT. The distance dependencies of the ET and TT transfer rate constants for dyads 1−3 are shown in Figure 7A. Their absolute values are different by ∼3 orders of magnitude, presumably due to the difference between the corresponding driving forces, that is, ΔGET = −0.12 eV and ΔGTT < −0.05 eV. In nonadiabatic high temperature regime, the ET rate constant has exponential dependence on the donor−acceptor distance, that is, kET ≈ exp(−βETRDA).75,76 Considering that the average distances RDA in our dyads (i.e., interchromophoric edge-to-edge distances) are 13.2 and 17.2 and 21.2 Å for 1−3, respectively, the attenuation factor βET for the initial forward electron transfer (kET in Figure 6) was determined to be 0.23 Å−1. Notably, βET values for superexchange-dominated ET reactions across oligo-p-phenylene bridges usually fall into the range of 0.4−0.8 Å−1, depending on the dihedral angle between

the adjacent aromatic rings.78,79 The distance attenuation parameter βTT for the dyads was found to be 0.30 Å−1, which is well within the ranges of values typically observed for TT energy transfer across conjugated bridges.77,80−82 Thus, the experimental βET and βTT in our systems are rather close to each other, βTT/βET = 1.3, that is, significantly less than 2. Both ET and TT energy transfer in the dyads are likely to be mediated by through-bond couplings and occur via the superexchange mechanism, as opposed to incoherent hopping.83 Indeed, for either electron, hole, or triplet migration, the gaps between the initial states (PtP−Phn−S1pRhB+ for ET and HT; T1 PtP−Phn−pRhB+ for TT) and the hypothetic intermediate states involving the bridge (PtP+•−Phn−•−pRhB+ for ET, PtP− Phn+•−pRhB0• for HT, and PtP−T1Phn−pRhB) are positive and quite high (Figure 7B), which is a condition required by the superexchange mechanism. It is the height of the tunneling barrier that determines the exponential distance attenuation factors in both ET and TT energy transfer process.84,85 Estimations of the levels in Figure 7B were based on our own electrochemical measurements and relevant literature data for oligophenylenes.85,86 It was more appropriate in our case to consider HT (i.e., positive charge transfer from pRhB+ to PtP) rather than ET, because the gap between the initial state and the hypothetically oxidized bridge (Phn+●) was lower than for the corresponding reduced bridge (Phn−●) (see Supporting Information, p S12 for details). Growing evidence suggests that for through-bond superexchange processes, distance attenuation factors are not characteristics exclusively of the bridge, but rather depend on the combination of factors, including donor and acceptor and tunneling gap.59,86,87 All three are almost always different for ET (or HT) and TT energy transfer processes. For example, in our systems (Figure 7B), the actual donor and acceptor states are PtP−Phn−S1pRhB+ for HT and T1PtP−Phn−pRhB+ for TT, even though the individual chromophores and bridges are the same. Similarly, the bridge states are Phn+• for HT and T1Phn for TT. Thus, valid comparison between distance attenuation factors should probably involve systems with energetically comparable initial, final, and bridge states, rather than systems based on identical chromophores. In this regard, the ratio βTT/ βET = 1.3 obtained for our dyads proves that ambiguity stemming from the use of different chromophores does not fully account for deviations from the theoretically predicted βTT/βET = 2 ratio.

S



CONCLUSIONS We have demonstrated that in bichromophoric systems, consisting of phosphorescent triplet cores and auxiliary antenna dyes, emissive triplet states can be generated via electron transfer/radical recombination pathway, rather than directly as a result of the core-centered processes. The described PtP− pRhB+ systems can serve as a prototype for future development of molecules, in which emission from triplet states is potentially susceptible to the control over the dynamics of intermediate radical pair states. Further optimization will need to focus on maximizing the efficiency of the ET/RP-ICS pathway relative to the direct charge recombination. As an extra benefit, the studied PtP−Phn−pRhB+ dyads featured both ET and TT energy transfer processes in the same molecular systems, which allowed direct comparison between the corresponding distance attenuation factors βET and βTT. Their ratio (βTT/βET = 1.3) was found to be much lower than theoretically predicted. Because of the flexibility in tuning the porphyrin redox potentials 3608

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(15) Sakadžic, S.; Roussakis, E.; Yaseen, M. A.; Mandeville, E. T.; Srinivasan, V. J.; Arai, K.; Ruvinskaya, S.; Devor, A.; Lo, E. H.; Vinogradov, S. A.; Boas, D. A. Nat. Methods 2010, 7, 755. (16) Lećoq, J.; Parpaleix, A.; Roussakis, E.; Ducros, M.; Houssen, Y. G.; Vinogradov, S. A.; Charpak, S. Nat. Med 2011, 17, 893. (17) Steiner, U. E.; Ulrich, T. Chem. Rev. 1989, 89, 51. (18) Finikova, O. S.; Chen, P.; Ou, Z. P.; Kadish, K. M.; Vinogradov, S. A. J. Photochem. Photobiol., A 2008, 198, 75. (19) Brocklehurst, B. Chem. Soc. Rev. 2002, 31, 301. (20) Hayashi, H. Introduction to Dynamic Spin Chemistry; World Scientific: Singapore, 2004; Vol. 8. (21) Rodgers, C. T. Pure Appl. Chem. 2009, 81, 19. (22) Wasielewski, M. R. J. Org. Chem. 2006, 71, 5051. (23) Schulten, K.; Swenberg, C. E.; Weller, A. Z. Phys. Chem. 1978, 111, 1. (24) Schulten, K.; Weller, A. Biophys. J. 1978, 24, 295. (25) Ritz, T.; Adem, S.; Schulten, K. Biophys. J. 2000, 78, 707. (26) Rodgers, C. T.; Hore, P. J. Proc. Natl. Acad. Sci. U.S.A. 2009, 106, 353. (27) Kodis, G.; Liddell, P. A.; Moore, A. L.; Moore, T. A.; Gust, D. J. Phys. Org. Chem. 2004, 17, 724. (28) Maeda, K.; Henbest, K. B.; Cintolesi, F.; Kuprov, I.; Rodgers, C. T.; Liddell, P. A.; Gust, D.; Timmel, C. R.; Hore, P. J. Nature 2008, 453, 387. (29) Ward, H. R. Acc. Chem. Res. 1972, 5, 18. (30) Lawler, R. G. Acc. Chem. Res. 1972, 5, 25. (31) Grissom, C. B. Chem. Rev. 1995, 95, 3. (32) Timmel, C. R.; Henbest, K. B. Philos. Trans. R. Soc., A 2004, 362, 2573. (33) Carbonera, D. Photosynth. Res. 2009, 102, 403. (34) Werner, H. J.; Schulten, K.; Weller, A. Biochim. Biophys. Acta 1978, 502, 255. (35) Levanon, H.; Norris, J. R. Chem. Rev. 1978, 78, 185. (36) Schulten, K. Festkor.-Adv. Solid State 1982, 22, 61. (37) Schulten, K.; Weller, A. Umschau 1984, 84, 779. (38) Wiederrecht, G. P.; Svec, W. A.; Wasielewski, M. R.; Galili, T.; Levanon, H. J. Am. Chem. Soc. 2000, 122, 9715. (39) Kalyanasundaram, K. Photochemistry of Polypyridine and Porphyrin Complexes; Academic Press: London, 1992. (40) Durr, H.; Bossmann, S. Acc. Chem. Res. 2001, 34, 905. (41) Montes, V. A.; Pérez-Bolívar, C.; Agarwal, N.; Shinar, J.; Anzenbacher, P. J. Am. Chem. Soc. 2006, 128, 12436. (42) Montes, V. A.; Pérez-Bolívar, C.; Estrada, L. A.; Shinar, J.; Anzenbacher, P. J. Am. Chem. Soc. 2007, 129, 12598. (43) Tyson, D. S.; Castellano, F. N. J. Phys. Chem. A 1999, 103, 10955. (44) Harriman, A.; Hissler, M.; Khatyr, A.; Ziessel, R. Chem. Commun. 1999, 735. (45) Ford, W. E.; Rodgers, M. A. J. J. Phys. Chem. 1992, 96, 2917. (46) Whited, M. T.; Djurovich, P. I.; Roberts, S. T.; Durrell, A. C.; Schlenker, C. W.; Bradforth, S. E.; Thompson, M. E. J. Am. Chem. Soc. 2011, 133, 88. (47) Kubin, R. F.; Fletcher, A. N. J. Lumin. 1982, 27, 455. (48) Vinogradov, S. A.; Wilson, D. F. Appl. Spectrosc. 2000, 54, 849. (49) Lindsey, J. S.; Schreiman, I. C.; Hsu, H. C.; Kearney, P. C.; Marguerettaz, A. M. J. Org. Chem. 1987, 52, 827. (50) Nguyen, T.; Francis, M. B. Org. Lett. 2003, 5, 3245. (51) Araki, N.; Obata, M.; Ichimura, A.; Mikata, Y.; Yano, S. Chem. Lett. 2004, 33, 450. (52) Wennerström, O.; Ericsson, H.; Raston, I.; Svensson, S.; Pimlott, W. Tetrahedron Lett. 1989, 30, 1129. (53) Holmes, A. E.; Das, D.; Canary, J. W. J. Am. Chem. Soc. 2007, 129, 1506. (54) Senge, M. O. Acc. Chem. Res. 2005, 38, 733. (55) Kim, D.; Holten, D.; Gouterman, M.; Buchler, J. W. J. Am. Chem. Soc. 1984, 106, 4015. (56) Eastwood, D.; Gouterman, M. J. Mol. Spectrosc. 1970, 35, 359. (57) Ou, Z. P.; Chen, P.; Kadish, K. M. Dalton Trans. 2010, 39, 11272.

without altering its spectroscopic properties, PtP-based systems may be instrumental in further studies of the relationship between ET and TT energy transfer processes.



ASSOCIATED CONTENT

S Supporting Information *

Quantum yield calculations, absorption and emission spectra, phosphorescence decay curves, measurements at 77 K, NSTA data for compounds 2 and 3, FSTA data for compound 2, simulations, and rate constants table. This material is available free of charge via the Internet at http://pubs.acs.org.



AUTHOR INFORMATION

Corresponding Author

*E-mail: [email protected]. Notes

The authors declare no competing financial interest.



ACKNOWLEDGMENTS Support by grants from the National Institutes of Health (EB007279) and from the Research Foundation for OptoScience and Technology (Hamamatsu, Japan) is gratefully acknowledged. Nanosecond transient absorption and fluorescence lifetime measurements were performed in the Regional Laser and Biomedical Technology Laboratories (RLBL) (NIH/ NCRR grant P41RR001348) with the assistance of Dr. Thomas Troxler. Femtosecond transient absorption measurements were performed in the Ultrafast Laser Facility of the Photosynthetic Antenna Research Center (PARC), an Energy Frontier Research Center funded by the U.S. Department of Energy, Office of Science, Office of Basic Energy Sciences under Award Number DE-SC0001035. We are grateful to Professors Robin M. Hochstrasser (UPenn) and Dewey Holten (Washington University) for helpful discussions.



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